Break-Even Calculator Icon

Break-Even Calculator

Finance

Find out how many units you need to sell to cover all costs

Break-Even Units

Break-Even Revenue

Contribution Margin

Profit / Loss at Expected Units

The first number every business plan needs

Break-even analysis answers the most basic question in business: how many units must I sell to stop losing money? This calculator returns break-even units, break-even revenue, contribution margin per unit, and your projected profit or loss at expected volume.

How the break-even calculation works

Break-even point is the sales volume at which total revenue equals total costs. The formula has two equivalent forms:

Break-Even Units = Fixed Costs ÷ (Selling Price − Variable Cost per Unit)

Break-Even Revenue = Fixed Costs ÷ Contribution Margin Ratio

  • Fixed Costs — expenses that don't change with volume: rent, insurance, salaried staff, software subscriptions, loan repayments.
  • Variable Cost per Unit — the cost of making/delivering each unit: raw materials, packaging, shipping, sales commissions, hourly direct labor.
  • Contribution Margin per Unit = Selling Price − Variable Cost. The dollar amount each unit contributes toward fixed costs and (after break-even) profit.
  • Contribution Margin Ratio = Contribution Margin ÷ Selling Price. Useful when you sell many products at different prices.

Worked example using the calculator's default values ($10,000 fixed costs, $15 variable cost per unit, $35 selling price, 800 expected units):

  • Contribution Margin per Unit = $35 − $15 = $20
  • Break-Even Units = $10,000 ÷ $20 = 500 units
  • Break-Even Revenue = 500 × $35 = $17,500
  • Profit at 800 units = (800 − 500) × $20 = $6,000
  • Margin of safety = (800 − 500) ÷ 800 = 37.5% — sales could fall 37.5% before turning unprofitable.

Contribution margin at different price points

Contribution margin per unit is the single most important number in break-even analysis — a small change to it moves break-even substantially. Holding variable cost at $15 and fixed costs at $10,000:

Selling priceVariable costContribution marginCM ratioBreak-even unitsBreak-even revenue
$25$15$1040%1,000$25,000
$30$15$1550%667$20,000
$35$15$2057%500$17,500
$40$15$2562.5%400$16,000
$50$15$3570%286$14,300

Note the non-linear leverage: bumping price from $25 to $30 cuts break-even by 333 units, but bumping from $40 to $50 cuts it by only 114 units. Margin improvements have the biggest absolute effect when you start from a thin margin.

The three levers that lower break-even

Only three variables change break-even units: fixed costs (numerator), selling price, and variable cost per unit (the latter two combine into the denominator). Each lever has different practical trade-offs:

  1. Cut fixed costs. Renegotiate the lease, reduce headcount, drop unused software subscriptions, automate manual processes. Often the fastest lever because it doesn't depend on customer or supplier negotiations. Every $1,000 cut from fixed costs drops break-even by 50 units in the default example ($1,000 ÷ $20 CM).
  2. Reduce variable cost per unit. Better supplier pricing, higher-volume discounts, reduced waste, more efficient production. Cutting variable cost from $15 to $13 raises CM from $20 to $22 and drops break-even from 500 to 455 units. Often slower to achieve but compounds over time.
  3. Raise selling price. Direct improvement to CM, but customers vote on whether they accept it. A 10% price increase that costs you 8% of volume is still a net win on profit; a 10% increase that costs you 15% of volume is a net loss. Test before rolling out broadly.

Break-even with a product mix

When you sell several products at different margins, the break-even unit count is meaningless unless you also specify mix. The fix is to use the weighted average contribution margin ratio and work in revenue dollars rather than units. Example for a small bakery:

ProductPriceVariable costCM ratio% of sales mix
Standard loaf$6.00$2.0066.7%70%
Premium sourdough$9.00$3.0066.7%20%
Coffee$3.50$0.4088.6%10%

Weighted CM ratio = (0.667 × 0.70) + (0.667 × 0.20) + (0.886 × 0.10) = 0.689 or 68.9%. At $8,000 monthly fixed costs, break-even revenue = $8,000 ÷ 0.689 = $11,610 per month — assuming the mix holds. Adding more coffee (highest-margin item) to the mix lowers break-even; adding more loaves raises it.

Margin of safety and target profit

Two derived metrics build on the basic break-even calculation:

  • Margin of Safety = (Expected Sales − Break-Even Sales) ÷ Expected Sales. Below 20% is tight; below 10% means small disruptions cause losses. Above 40% is comfortable.
  • Units for target profit = (Fixed Costs + Target Profit) ÷ Contribution Margin per Unit. Useful when setting sales goals tied to specific profit targets — e.g., to make $30,000 profit in the default scenario: ($10,000 + $30,000) ÷ $20 = 2,000 units.

Limitations of break-even analysis

  • Static assumptions. The formula assumes price, variable cost per unit, and fixed costs are constant. In reality, volume discounts from suppliers reduce variable costs at higher output, competitive pressure can force price reductions, and fixed costs step up when capacity expands.
  • Cash flow blind spot. A business can exceed break-even on the income statement but still run out of cash if customers pay slowly or inventory ties up working capital.
  • Single-period view. Doesn't account for seasonality, ramp time, or the time value of money. A 12-month break-even at month 11 vs month 1 are very different financial positions.
  • Linear demand assumption. Assumes you can sell every unit you produce at the stated price — demand might not exist at the volume break-even requires.
  • Best used alongside cash flow forecasting, sensitivity analysis, and unit economics — not as a standalone go/no-go decision tool.

Sources & references

FAQs

It means that at $10,000 fixed costs, a $35 selling price, and $15 variable cost per unit, you need to sell 500 units in the period (typically a month) to exactly cover all your costs. At 499 units you lose $20; at 501 units you make $20. Every unit beyond the break-even point adds the full contribution margin ($20) straight to profit because all fixed costs are already covered.

Both move the contribution margin by $1, so the impact on break-even units is identical — in our default scenario, break-even drops from 500 to 476 units either way. The strategic difference is in customer perception and competition. Cutting variable cost (better sourcing, less waste) is invisible to customers and sustainable. A $1 price increase is visible and may lose some price-sensitive customers — that's why empirical testing is essential before a price change. If demand drops more than 5%, a $1 increase from $35 to $36 actually hurts total profit.

Define the "unit" as a billable hour, a project, or a client engagement — whichever maps best to how you charge. Fixed costs include salaries, rent, software subscriptions, and insurance. Variable cost per unit is the direct labor (or subcontractor) cost tied to delivering that unit. For a consultancy charging $150/hour with $60/hour in direct cost (loaded hourly rate of the consultant) and $9,000 in monthly fixed costs: contribution margin is $90/hour, break-even is $9,000 ÷ $90 = 100 billable hours per month.

Margin of safety is the gap between expected (or actual) sales and your break-even point — how much sales could fall before you start losing money. Margin of Safety = (Expected Sales − Break-Even Sales) ÷ Expected Sales. If you expect 800 units and break-even is 500 units, margin of safety is (800 − 500) ÷ 800 = 37.5%. Sales could drop 37.5% before the business turns unprofitable. Below 20% is considered tight; below 10% is a warning sign that small disruptions could cause losses.

Break-even is the floor below which growth is destructive. Doubling sales while the contribution margin is negative just doubles the loss. Investors and lenders specifically ask for break-even analysis because it shows you understand the unit economics — whether each sale is profitable in isolation. A business that hasn't reached unit-level break-even (negative contribution margin) cannot grow its way to profitability; it has to fix pricing or costs first. Once contribution margin is positive, scale closes the gap with fixed costs.